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Nonlinear Programming 4
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TOTAL DOCUMENTS
24
(FIVE YEARS 0)
H-INDEX
7
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Published By Elsevier
9780124686625
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THE IMPLICIT COMPLEMENTARITY PROBLEM11This research was prepared as part of the activities of the Management Sciences Research Group, Carnegie-Mellon University, under Contract N00014-75-C-0621 NR 047-048 with the Office of Naval Research.
Nonlinear Programming 4
◽
10.1016/b978-0-12-468662-5.50022-7
◽
1981
◽
pp. 487-518
◽
Cited By ~ 12
Author(s):
Jong-Shi Pang
Keyword(s):
Research Group
◽
Naval Research
◽
Office Of Naval Research
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FINDING THE GLOBAL MINIMUM OF A FUNCTION OF ONE VARIABLE USING THE METHOD OF CONSTANT SIGNED HIGHER ORDER DERIVATIVES11Research supported by Army Research Office under contract DAAG-79-C-0062 and Office of Naval Research contract N00014-75-C-0729.
Nonlinear Programming 4
◽
10.1016/b978-0-12-468662-5.50014-8
◽
1981
◽
pp. 223-243
Author(s):
Garth P. McCormick
Keyword(s):
Global Minimum
◽
Higher Order
◽
Naval Research
◽
Office Of Naval Research
◽
Research Contract
◽
Research Office
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ITERATIVE ALGORITHMS FOR SINGULAR MINIMIZATION PROBLEMS
Nonlinear Programming 4
◽
10.1016/b978-0-12-468662-5.50011-2
◽
1981
◽
pp. 147-166
◽
Cited By ~ 3
Author(s):
B.T. Poljak
Keyword(s):
Iterative Algorithms
◽
Minimization Problems
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Front Matter
Nonlinear Programming 4
◽
10.1016/b978-0-12-468662-5.50002-1
◽
1981
◽
pp. iii
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NUMERICAL EXPERIMENTS WITH AN EXACT L1 PENALTY FUNCTION METHOD
Nonlinear Programming 4
◽
10.1016/b978-0-12-468662-5.50009-4
◽
1981
◽
pp. 99-129
◽
Cited By ~ 20
Author(s):
R. Fletcher
Keyword(s):
Penalty Function
◽
Numerical Experiments
◽
Function Method
◽
Penalty Function Method
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SUBJECT INDEX
Nonlinear Programming 4
◽
10.1016/b978-0-12-468662-5.50024-0
◽
1981
◽
pp. 549
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MONOTROPIC PROGRAMMING: DESCENT ALGORITHMS AND DUALITY
Nonlinear Programming 4
◽
10.1016/b978-0-12-468662-5.50017-3
◽
1981
◽
pp. 327-366
◽
Cited By ~ 6
Author(s):
R.T. Rockafellar
Keyword(s):
Descent Algorithms
◽
Monotropic Programming
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PREFACE
Nonlinear Programming 4
◽
10.1016/b978-0-12-468662-5.50005-7
◽
1981
◽
pp. ix
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ON THE EXISTENCE OF FAST APPROXIMATION SCHEMES11Supported by Sonderforschungsbereich 21 (DFG), Institut für Operations Research, Universität Bonn.
Nonlinear Programming 4
◽
10.1016/b978-0-12-468662-5.50020-3
◽
1981
◽
pp. 415-437
◽
Cited By ~ 12
Author(s):
Bernhard Korte
◽
Rainer Schrader
Keyword(s):
Operations Research
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A NEW DERIVATION OF SYMMETRIC POSITIVE DEFINITE SECANT UPDATES
Nonlinear Programming 4
◽
10.1016/b978-0-12-468662-5.50012-4
◽
1981
◽
pp. 167-199
◽
Cited By ~ 11
Author(s):
J.E. Dennis
◽
Robert B. Schnabel
Keyword(s):
Positive Definite
◽
Symmetric Positive Definite
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